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**Unformatted text preview: **Alec Rubenstein
Lab 7 Pre-Lab
Empirical Analysis of a Ring Pendulum
2, 4, 6, 8: Part 2 of 5
2.
I do not think that varying the mass will affect the period of oscillation. Because the
pendulum is based off the force of gravity and all objects fall at the same rate of acceleration, I
believe that this property will apply to the pendulum and mass will not affect the period of
oscillation.
4.
I believe that the value of night expected in this experiment is a 2 because the pendulums
movement has to do with the moment of inertia where I=mr^2. Thus the relationship between
the rings diameter and period would be quadratic. If n=1, the relationship would be linear. If
n=3, the relationship would be a cubic function.
6.
If the period of oscillation did depend on the mass of the ring, it could be incorporated
into the empirical equation, would change to be where some constant, b, divided by the mass of
the object makes up the constant a in the empirical equation.
8. The uncertainty of the period should be calculated based off of the standard deviation.
5 (part 2). We should use rings of widely different diameters to provide a more accurate
depiction of the relationship between ln(T) vs. ln(D). Rings of similar diameters make it more
difficult to observe the relationship between these two variables.
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